2020
DOI: 10.1007/s10470-020-01749-z
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Efficient two-level reverse converters for the four-moduli set {2n−1, 2n–1, 2n−1–1, 2n+1–1}

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Cited by 4 publications
(4 citation statements)
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“…Hereby utilizing the Even Multiple Storage (EMS) scheme the size of the LUT-based multiplier is reduced by half which reduces the path delay and optimizes the computational complexity overhead in FIR design. In [23] memory-efficient ROM-free reverse converters design is proposed for the different sizes of moduli set to perform highspeed arithmetic with highly balanced modulus and appropriate adder units. The memory-less RNS offers significant energy efficiency with some notable path delay accumulation due to dynamic post computation.…”
Section: Related Workmentioning
confidence: 99%
“…Hereby utilizing the Even Multiple Storage (EMS) scheme the size of the LUT-based multiplier is reduced by half which reduces the path delay and optimizes the computational complexity overhead in FIR design. In [23] memory-efficient ROM-free reverse converters design is proposed for the different sizes of moduli set to perform highspeed arithmetic with highly balanced modulus and appropriate adder units. The memory-less RNS offers significant energy efficiency with some notable path delay accumulation due to dynamic post computation.…”
Section: Related Workmentioning
confidence: 99%
“…( 21) is implemented by three n-bit CSA and one n-bit carry propagate adder. It should be noted that some full adders (FAs) in these CSAs can be replaced with the couple gates of XOR/AND or XNOR/OR due to some stable values 0 or 1, respectively [51][52]. Table 1 displays the hardware details and delay of each ingredient for the first level design of the proposed reverse converter.…”
Section: Proposed Reverse Convertermentioning
confidence: 99%
“…Critical path delay estimation of various reverse converters [46] dCSA(3)+dCPAm(2n)+dCSA( 4)+dCPAm(n+1)+dCSA( )+dCPAm(n-1)+dCSA( 3)+dADD(4n) [47] dCSA (3) [52], (10n+1) dFA in addition to delays of two CSA trees with (n-2) and n inputs will be resulted. The second design structure is the same as DC1 with one extra modulo (2 n-1 -1) adder in critical path and the number of inputs of the CSA tree 1 is reduced to (n-2)/2.…”
Section: Table 3 Delay Estimation For Various Five Moduli Set Reverse...mentioning
confidence: 99%
“…The Chinese remainder theorem states that if we know the remainder of the Euclidean division of an integer n by several integers, we can uniquely determine the remainder of the division of n by the product of these integers, provided that the divisors are prime to each other [32][33][34][35]. CRT algorithm is used to convert from RNS to the binary system [36][37][38].…”
Section: Chinese Remainder Theorem (Crt)mentioning
confidence: 99%